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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 291r, page id 00067993:0583
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(ad initium produc
Si series Numetrum Arithmeticae progressionis continuae Ut 5. 4. 3. 2.) addatur alteri seriei
si seiteo Imo Regula universalior: si series numerorum
progressionis Arithmeticae cujuscunque  v.g. duplae, ad ut 1. 3. 5. 7. addatur alteri
prpine minori 6. 4. 2 (0) summa est fact
rum Terminorum, maxniae seriei, ut y
duae s
gitur progressio cum prodicitur ad terminum minimum
ut si progressio vit tripla, et terminus maximus sit 13. min
3.
minimus 2. si maximus 10. minimus1
differenta progressionis, vel num ejus aliquis
Niath.
n
ductus numeri maximi in nume
8.
ABnitio producta intelli
nem in hac serie habere potest
 si maximus 12. minim
Est ergo terim
mus vel
itandum autem Chovime Mino
s tnemu.
puxime minori ut 4. 3. 2. 1. Summa 25. est ju termini maxini 5. Demonstratio pa
et ex)